MATH 221 STATISTICS FOR DECISION MAKING WEEK 2 HOMEWORK / 2020

MATH 221 STATISTICS FOR DECISION MAKING WEEK 2 HOMEWORK / 2020



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DeVry MATH 221 Week 2 Homework Answers (2020)
1. A quality control officer states that there is a 0.03 probability that a randomly chosen part is defective. This would be considered:
2. Given the following information, find the probability that a randomly selected student will be short or very short. Number of students who are very short: 45, short: 60, tall: 82, very tall: 21
3. Given the following information, find the probability that a randomly selected dog will be a golden retriever. Number of dogs who are poodles: 31, golden retrievers: 58, beagles: 20, pugs: 38
4. Given that there is a 28% chance it will rain on any day, what is the probability that it will rain on the first day and be clear (not rain) on the next two days?
5. Consider the following table. What is the probability of yes?

Red
Blue
Total
Yes
15
21
36
No
38
13
51
Total
53
34
87
6. Consider the following table. What is probability of yes, given green?

Red
Blue
Green
Total
Yes
33
44
14
91
No
18
5
28
51
Total
51
49
42
142
7. A card is randomly selected from a standard deck of 52 cards. What is P(face card)?
8. In a sample of 350 customers, 125 say that service is poor. You select two customers without replacement to get more information on their satisfaction. What is the probability that both say service is poor?
9. In a sample of 587 customers, 308 say they are happy with the service. If you select three customers without replacement for a commercial, what is the probability they will all say they are happy with the service?
10. Some days, the CEO holds meetings and some days the CEO is wearing blue shoes. How would you most likely classify these events?
11. A company sells 14 types of crackers that they label varieties 1 through 14, based on spice level. What is the probability that the purchase results in a selection of a cracker with an odd number, or a number greater than 11?
12. Of the shirts produced by a company, 5% have loose threads, 9% have crooked stitching, and 3.5% have loose threads and crooked stitching. Find the probability that a randomly selected shirt has loose threads or has crooked stitching.
13. Randomly select a customer that is happy with the store. Randomly select a customer who infrequently shops at the store. Are these events mutually exclusive?
14. In a sample of 800 adults, 228 said that they liked sugar cereals. Three adults are selected at random without replacement. Find the probability that all three like sugar cereals.
15. In a sample of 80 adults, 28 said that they would buy a car from a friend. Three adults are selected at random without replacement. Find the probability that none of the three would buy a car from a friend.
16. A sock drawer has 17 folded pairs of socks, with 5 pairs of white, 8 pairs of black and 4 pairs of blue.  What is the probability, without looking in the drawer, that you will first select and remove a black pair, then select either a blue or a white pair?
17. An investment advisor believes that there is a 74% chance of making money by investing in a specific stock. If the stock makes money, then there is a 54% chance that among those making money, they would also get a dividend. Find the probability that the investor makes money and receive a dividend.
18. An investment advisor believes that there is a 74% chance of making money by investing in a specific stock. If the stock makes money, then there is a 54% chance that among those making money, they would also get a dividend. Find the probability that the investor makes money but does not receive a dividend.
19. A smartphone company found in a survey that 14% of people did not own a smartphone, 31% owned a smartphone only, 17% owned a smartphone and only a tablet, 25% owned a smartphone and only a computer, and 13% owned all three. If a person were selected at random, what is the probability that the person would own a smartphone only or a smartphone and computer only?
20. Match the terms and their definitions

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